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A depth finder shows that the water in a certain place is 620 feet deep. The diffidence between d, the actual depth of the water, and the reading is |d-620| and must be less than or equal to 0.05d. Find the minimum and maximum values of d, to the nearest tenth of a foot.
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is it "less than or equal to .05d" or "less than or equal to .05"?
first one
ok
\[|d-320|\leq .05d\] means either \[d-320\leq .05d\] and \[d-320\geq -.05d\] so we have to solve these two seperately
\[d-320\leq .05d\] \[.95d\leq 320\] \[d\leq 320\div .95\] \[d\leq 336.84\]
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that is the first one can you do the second? similar os is very slow today
@satellite73 - your method is correct, but I think that you made a mistake by using |d-320| instead of |d-620|
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